Sentence examples for a convenient representation of from inspiring English sources

The phrase "a convenient representation of" is correct and usable in written English.
It can be used when describing something that serves as an easy or practical way to depict or illustrate a concept, idea, or data.
Example: "The chart provides a convenient representation of the sales data over the past year, making it easier to analyze trends."
Alternatives: "an easy depiction of" or "a practical illustration of".

Exact(16)

It provides a convenient representation of the state of a neural ensemble.

Co-mingling of material on a molecular scale requires diffusion, and the droplet model provides a convenient representation of such micromixing.

All this procedure leads to a convenient representation of the metastable states and long-time kinetics of the system which can be compared with experimental data.

In this paper, the visual servoing problem is addressed by coupling nonlinear control theory with a convenient representation of the visual information used by the robot.

A convenient representation of the ecosystem as a network of flows (matter, energy) is given as fundamental tool from which one can compute the main components of ascendency: size and organization of flows.

The operator tensor product structure provides a convenient representation of the operators in Eq. (1).

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Similar(44)

Ruby was chosen because objects provide a convenient representation for most of the components of the LCS system, such as users, questions, and interface components.

These classes are a convenient representation for describing CNA patterns in term of their propensity for amplification and deletion.

Nested abnormality theories provide also a convenient representation for the explanation closure approach to the frame problem developed by Schubert.

If T is an invertible linear filter, then a more convenient representation of the photoreceptor signals is (3) U i (t ) = C (θ i − ∫ 0 t d t ′   v (t ′ ) ), where U i = T − 1 ∗ V i, C = M * c, and * is the convolution operator (Potters and Bialek, 1994).

We show how modules and modular systems give rise to transition graphs, which are a natural and convenient representation of solvers, an idea pioneered by the SAT community.

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